# Calculate: x^2 * (x^3-3)=0

## Expression: ${x}^{2} \times \left( {x}^{3}-3 \right)=0$

When the product of factors equals $0$, at least one factor is $0$

$\begin{array} { l }{x}^{2}=0,\\{x}^{3}-3=0\end{array}$

Solve the equation for $x$

$\begin{array} { l }x=0,\\{x}^{3}-3=0\end{array}$

Solve the equation for $x$

$\begin{array} { l }x=0,\\x=\sqrt[3]{3}\end{array}$

The equation has $2$ solutions

\begin{align*}&\begin{array} { l }x_1=0,& x_2=\sqrt[3]{3}\end{array} \\&\begin{array} { l }x_1=0,& x_2\approx1.44225\end{array}\end{align*}

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